A min-max principle for non-differentiable functions with a weak compactness condition

Roberto Livrea; Salvatore A. Marano; Roberto Livrea

A min-max principle for non-differentiable functions with a weak compactness condition

Roberto Livrea, Salvatore A. Marano, Roberto Livrea

Matematica e Informatica

Risultato della ricerca: Article › peer review

7 Citazioni (Scopus)

Abstract

A general critical point result established by Ghoussoub is extended to the case of locally Lipschitz continuous functions satisfying a weak Palais-Smale hypothesis, which includes the so-called non-smooth Cerami condition. Some special cases are then pointed out.

Lingua originale	English
pagine (da-a)	1019-1029
Numero di pagine	11
Rivista	Communications on Pure and Applied Analysis
Volume	8
Stato di pubblicazione	Published - 2009

All Science Journal Classification (ASJC) codes

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title = "A min-max principle for non-differentiable functions with a weak compactness condition",

abstract = "A general critical point result established by Ghoussoub is extended to the case of locally Lipschitz continuous functions satisfying a weak Palais-Smale hypothesis, which includes the so-called non-smooth Cerami condition. Some special cases are then pointed out.",

author = "Roberto Livrea and Marano, {Salvatore A.} and Roberto Livrea",

year = "2009",

language = "English",

volume = "8",

pages = "1019--1029",

journal = "Communications on Pure and Applied Analysis",

issn = "1534-0392",

publisher = "American Institute of Mathematical Sciences",

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T1 - A min-max principle for non-differentiable functions with a weak compactness condition

AU - Livrea, Roberto

AU - Marano, Salvatore A.

AU - Livrea, Roberto

PY - 2009

Y1 - 2009

N2 - A general critical point result established by Ghoussoub is extended to the case of locally Lipschitz continuous functions satisfying a weak Palais-Smale hypothesis, which includes the so-called non-smooth Cerami condition. Some special cases are then pointed out.

AB - A general critical point result established by Ghoussoub is extended to the case of locally Lipschitz continuous functions satisfying a weak Palais-Smale hypothesis, which includes the so-called non-smooth Cerami condition. Some special cases are then pointed out.

UR - http://hdl.handle.net/10447/258498

M3 - Article

VL - 8

SP - 1019

EP - 1029

JO - Communications on Pure and Applied Analysis

JF - Communications on Pure and Applied Analysis

SN - 1534-0392

ER -

A min-max principle for non-differentiable functions with a weak compactness condition

Abstract

All Science Journal Classification (ASJC) codes

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